Chemical Engineering > GATE 2018 > Optimization
A person is drowning in sea at location R and the lifeguard is standing at location P. The beach boundary is straight and horizontal, as shown in the figure.
The lifeguard runs at a speed of VL and swims at a speed of VS.
In order to reach the drowning person in optimum time, the lifeguard should choose point Q such that __________.
A
sin2θL/sin2θS = VS/VL
B
sin θL/sin θS = VS/VL
C
sin2θL/sin2θS = VL/VS
D
sin θL/sin θS = VL/VS

Correct : d

Similar Questions

The cost of two independent process variables f1 and f2 affects the total cost CT (in lakhs of rupees) of the process as per the following function: CT = 1000/(...
#521 NAT
The Annual Fixed Charges (AFC) and Annual Utilities Costs (AUC) of a distillation column being designed are expressed in terms of the reflux ratio (R) as...
#540 MCQ
A viscous liquid is pumped through a pipe network in a chemical plant. The annual pumping cost per unit length of pipe is given by Cpump=(48.13 q2μ)/D4. The...
#718 Fill in the Blanks

Related Topics

lifeguard swimming problem optimal path to reach GATE Chemical Engineering 2018 swimming and running problem optimal angle chemical engineering gate swimming and running GATE 2018 question 34

Unique Visitor Count

Total Unique Visitors

Loading......